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applications of candidates from a wide range of backgrounds from theoretical physics to pure mathematics, with (most likely) a background in (conformal) random geometry or stochastic partial differential
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theory, dynamical systems, geometry, algebra, analysis and partial differential equations, applied mathematics and numerical analysis. The Department seeks to advance its robust agenda of research
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both pure and applied mathematics with groups in number theory, dynamical systems, geometry, algebra, analysis and partial differential equations, applied mathematics and numerical analysis
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courses per semester and leads the outreach branch of the Mason Experimental Geometry Lab (https://megl.science.gmu.edu/). They engage the community through small-group activities at nearby K-12 schools
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the start date of appointment (August 18, 2026) Research area in Algebraic Geometry/Kähler Differential Geometry and closely related fields Demonstrated commitment to excellence in teaching in mathematics as
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areas may also be considered; inquiries may be directed to David Rydh the head of the Ph.D. program. Commutative algebra (1 position, advisor: Mats Boij ) Differential Geometry, Geometric Analysis and
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of the following fields: algebra, algebraic geometry, differential geometry, algebraic topology, complex geometry, quantum topology, geometric analysis, operator algebra, number theory, mathematical aspects
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with strong potential to complement and strengthen current departmental expertise in areas such as Differential Equations, Computational Mathematics, Convex Geometry, Statistics, and Mathematics
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research record in one of the following areas of pure mathematics. Algebraic and arithmetic geometry Random matrices, complex analysis Differential geometry Functional analysis and operator algebras Group
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probability theory, analysis and partial differential equations, algebraic geometry, topology, and biomathematics.In computer science, the largest research groups focus on algorithms, logic and automata theory